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The equation: what size should the plywood circle be?
The diameter of the plywood circle should be slightly less than the diameter of the inside of the wishing well.
Measure the overall length
of the 26 palings and the 2 extended palings and divide that by 3.17.
For example:
if each paling is 90mm (3 1/2") wide, then the overall length will be 2520mm (98").
Therefore, the required diameter of the plywood circle will be 2520mm (98") divided by 3.17 = 795mm (31") thus the radius will be 397.5mm (15 1/2") which is half of the diameter.
The diameter is the distance from one side of a circle to the other side across the middle.
The radius is the distance from the side of a circle to the center.
So, in this case, the length of the pivot stick from the nail to the end should be 397.5mm (15 1/2") long.
IN SHORT: Divide the length of the wall by 3.17 and then divide that by 2 to find the required radius.
For your information:
the approximate diameter of a circle can be found by dividing the circumference (outside edge) by 3.14.
The exact diameter of a circle can be found by dividing the circumference by pi. Pi = 3.14159265.....on and on forever.
The shape of this wishing well is not a true circle. It is really a polygon with 28 sides called a icosikaioctagon. In other words, sort of a circle.
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